Consider a two-dimensional spatial voting model. A finite number m of voters are randomly drawn from a (weakly) symmetric distribution centered at O. We compute the exact probabilities of all possible Simpson–Kramer scores of O. The computations are independent of the shape of the distribution. The resulting expected score of O is an upper bound of the expected min–max score.
ASJC Scopus subject areas
- Statistics, Probability and Uncertainty
- Social Sciences(all)
- Sociology and Political Science